株式会社極東書店トップ ＞ 商品一覧 ＞ Novel Methods in Harmonic Analysis. 1st ed. 2017.
商品詳細
Novel Methods in Harmonic Analysis. 1st ed. 2017.
・ISBN 978-3-319-55860-8 hard EUR 239.00
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お気に入り
★★★
| 著者・編者 | Pesenson, Isaac / Le Gia, Quoc Thong / Mayeli, Azita / Mhaskar, Hrushikesh / Zhou, Ding-Xuan (eds.), |
|---|---|
| シリーズ | Applied and Numerical Harmonic Analysis |
| 出版社 | (Birkhauser Verlag AG, SZ) |
| 出版年月 | 2017 |
| ページ数 | 838 pp. |
| 言語 | ENG |
| ニュース番号 | ＜M25-19504＞ |
解説
Volume I: http://www.springer.com/book/9783319555492
Volume II: http://www.springer.com/book/9783319555553
A two volume set on novel methods in harmonic analysis, these books draw on a number of original research and survey papers from well-known specialists detailing the latest innovations and recently discovered links between various fields. Along with many deep theoretical results, these volumes contain numerous applications to problems in signal processing, medical imaging, geodesy, statistics, and data science.
The chapters within cover an impressive range of ideas from both traditional and modern harmonic analysis, such as: the Fourier transform, Shannon sampling, frames, wavelets, functions on Euclidean spaces, analysis on function spaces of Riemannian and sub-Riemannian manifolds, Fourier analysis on manifolds and Lie groups, analysis on combinatorial graphs, sheaves, co-sheaves, and persistent homologies on topological spaces.
Volume II: http://www.springer.com/book/9783319555553
A two volume set on novel methods in harmonic analysis, these books draw on a number of original research and survey papers from well-known specialists detailing the latest innovations and recently discovered links between various fields. Along with many deep theoretical results, these volumes contain numerous applications to problems in signal processing, medical imaging, geodesy, statistics, and data science.
The chapters within cover an impressive range of ideas from both traditional and modern harmonic analysis, such as: the Fourier transform, Shannon sampling, frames, wavelets, functions on Euclidean spaces, analysis on function spaces of Riemannian and sub-Riemannian manifolds, Fourier analysis on manifolds and Lie groups, analysis on combinatorial graphs, sheaves, co-sheaves, and persistent homologies on topological spaces.